On modeling repeated binary responses and time-dependent missing covariates

被引:0
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作者
Lan Huang
Ming-Hui Chen
Fang Yu
Paul R. Neal
Gregory J. Anderson
机构
[1] National Cancer Institute,Statistical Research and Applications Branch, Division of Cancer Control and Population Sciences
[2] University of Connecticut,Department of of Statistics
[3] University of Nebraska Medical Center,Department of Biostatistics, College of Public Health
[4] 984375 Nebraska Medical Center,Department of Ecology and Evolutionary Biology
[5] University of Connecticut,undefined
关键词
Flower intensity; Generalized linear mixed model (GLMM); Missing at random; Monte Carlo EM algorithm; Model assessment; Tilia; Weather conditions;
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中图分类号
学科分类号
摘要
We develop a novel modeling strategy for analyzing data with repeated binary responses over time as well as time-dependent missing covariates. We assume that covariates are missing at random (MAR). We use the generalized linear mixed logistic regression model for the repeated binary responses and then propose a joint model for time-dependent missing covariates using information from different sources. A Monte Carlo EM algorithm is developed for computing the maximum likelihood estimates. We propose an extended version of the AIC criterion to identify the important factors that m a y explain the binary responses. A real plant dataset is used to motivate and illustrate the proposed methodology.
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页码:270 / 293
页数:23
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